Florent P. Baudier

activity

20142024

most citedLipschitz Embeddings of Metric Spaces into

c_{0}

1 citations · 1 across the 6 of their papers we have counts for

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math.FA2024

An asymptotic analog of a local-to-global phenomenon for uniformly convex renormings

Florent P. Baudier, Gilles Lancien

In this note, we investigate the renorming theory of Banach spaces with property $(β)$ of Rolewicz. In particular, we give a "coordinate-free" proof of the fact that every Banach s…

math.FA2023

On stability of metric spaces and Kalton's property $Q$

F. Baudier, Th. Schlumprecht, A. Zsák

The first named author introduced the notion of upper stability for metric spaces as a relaxation of stability. The motivation was a search for a new invariant to distinguish the c…

math.FA2016★ 1 cited

Lipschitz Embeddings of Metric Spaces into $c_{0}$

Florent P. Baudier, Robert Deville

Let $M$ be a separable metric space. We say that $f = (f_{n}) : M \to c_{0}$ is a good- $λ$ -embedding if, whenever $x, y \in M$ , $x \neq = y$ implies $d (x, y) \leq ∥ f (x) - f (y) ∥$ and, for each…

An asymptotic analog of a local-to-global phenomenon for uniformly convex renormings

On stability of metric spaces and Kalton's property Q

Lipschitz Embeddings of Metric Spaces into c0​

On stability of metric spaces and Kalton's property $Q$

Lipschitz Embeddings of Metric Spaces into $c_{0}$